MAX-CSP 2008 Competition: solvers results per benchmarks

Result page for benchmark
maxcsp/celar/graphs/
normalized-graphw-11_ext.xml

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General information on the benchmark

Namemaxcsp/celar/graphs/
normalized-graphw-11_ext.xml
MD5SUM03714bb3c86d8924463de6f16f58185b
Bench Category2-ARY-EXT (binary constraints in extension)
Best result obtained on this benchmarkMSAT TO
Best Number of falsified constraints26
Best CPU time to get the best result obtained on this benchmark3600.09
Satisfiable
(Un)Satisfiability was proved
Number of variables340
Number of constraints3417
Maximum constraint arity2
Maximum domain size44
Number of constraints which are defined in extension3417
Number of constraints which are defined in intension0
Global constraints used (with number of constraints)

Results of the different solvers on this benchmark

Solver NameTraceIDAnswerNumber of falsified constraintsCPU timeWall clock time
Concrete + CSP4J - MCRW Engine 2008-05-301125335MSAT (TO)26 3600.09 3602.92
AbsconMax 112 pc-w1125337MSAT (TO)27 1601.13 4000.09
AbsconMax 112 pc-d1125338MSAT (TO)27 1603.44 4000.15
Concrete + CSP4J - Tabu Engine 2008-05-301125336MSAT (TO)61 3600.05 3633.52
toulbar2/BTD 2008-06-271125341? (TO)631 3600.05 3648.02
Sugar v1.13+minisat1125340? (MO) 7.16 7.52683
Sugar++ v1.13+minisat-inc1125339? (MO) 8.87 7.43975
toulbar2 2008-06-271125342? (TO) 3600.02 3614.62

Additionnal information

This section presents information obtained from the best job displayed in the list (i.e. solvers whose names are not hidden).

Number of falsified constraints: 26
Solution found:
3 4 36 10 0 2 2 36 0 20 18 11 2 5 3 21 4 2 1 5 21 36 32 19 0 2 43 40 31 2 10 28 0 0 9 2 0 36 32 36 2 0 43 32 43 0 7 40 36 9 43 27 0 41 36 40
0 43 1 36 5 28 43 40 2 10 0 31 1 5 3 28 3 11 28 31 43 31 4 7 40 0 0 43 27 4 32 40 9 4 43 14 10 7 43 31 43 0 10 31 20 2 34 2 0 7 22 7 36 18
20 27 35 7 41 8 3 36 35 27 40 34 0 43 35 43 1 36 4 40 2 0 5 5 34 43 0 0 2 36 43 7 43 0 34 35 32 7 43 27 35 43 32 0 2 0 2 10 9 1 0 43 27 1 0
2 35 0 2 42 36 2 40 0 35 43 2 41 3 1 2 3 34 43 5 2 2 0 34 28 5 0 32 36 0 32 28 4 2 7 0 34 9 0 0 43 0 31 35 10 0 43 7 28 31 0 2 43 43 36 7 22
0 3 42 35 43 2 40 39 40 0 31 27 10 40 1 7 1 32 0 4 31 40 5 40 2 38 2 43 3 7 3 0 31 0 4 0 10 0 5 35 36 3 27 0 2 27 0 0 0 2 34 0 9 2 27 28 43
34 0 7 34 0 5 7 4 28 43 0 2 43 43 1 0 43 4 0 36 40 28 34 32 43 7 9 34 1 1 36 43 43 1 36 40 9 34 5 0 31 36 36 2 0 43 40 3 0 34 0 4 5 28 10 36
43 32 36 34 10